A quantity of air at normal temperature is compressed (a) slowly (b) suddenly to one third of its volume. Find the rise in temperature, if any in each case, `gamma= 1.4`.

A volume of dry air at 27^@C is compressed (b) suddenly to one third of its volume.Find the resulting temperature in each., case, taking y = 1.4 for air.

A quantity of dry air at 27 ^(@)C is compressed (a) slowly and (b) suddenly to 1/3 of its volume. Find the change in temperature in both case assuming y = 1.4 for dry air.

A gas of gamma=1.4 and initial temperature 0^(@)C is suddenly compressed to 1//5th its original volume. Calculate the rise in temperature.

A quantity of air at 27^(@)C and atmospheric pressure is suddenly compressed to half its original volume. Find the final (i) pressure and (ii) temperature. Given gamma for air = 1.42 .

An ideal gas is compressed adiabatically to 1/4 th of its initial volume at 10^(@)C . Find out the final temperature of the gas [gamma = 1.4] .

A gas is suddenly compressed to 1/4th of its original volume. Caculate the rise in temperature when original temperature is 27^(@)C. gamma= 1.5 .

A gas is suddenly compressed to 1/4th of its original volume. Caculate the rise in temperature when original temperature is 27^(@)C. gamma= 1.5 .

An ideal gas at temperature T_1 is compressed to 32th of its original volume, then its temperature T_2 will be _____ (gamma=1.4)

One mole of a gas at 27^(@)C and 3 atmospheric pressure is compressed to 1/3 of its volume (a) slowly (b) suddenly. What is the resulting temperature ? gamma =1 .4.